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The Concert Hall As a Medium of Musical Culture: the Technical Mediation of Listening in the 19Th Century
The Concert Hall as a Medium of Musical Culture: The Technical Mediation of Listening in the 19th Century by Darryl Mark Cressman M.A. (Communication), University of Windsor, 2004 B.A (Hons.), University of Windsor, 2002 Dissertation Submitted in Partial Fulfillment of the Requirements for the Degree of Doctor of Philosophy in the School of Communication Faculty of Communication, Art and Technology © Darryl Mark Cressman 2012 SIMON FRASER UNIVERSITY Fall 2012 All rights reserved. However, in accordance with the Copyright Act of Canada, this work may be reproduced, without authorization, under the conditions for “Fair Dealing.” Therefore, limited reproduction of this work for the purposes of private study, research, criticism, review and news reporting is likely to be in accordance with the law, particularly if cited appropriately. Approval Name: Darryl Mark Cressman Degree: Doctor of Philosophy (Communication) Title of Thesis: The Concert Hall as a Medium of Musical Culture: The Technical Mediation of Listening in the 19th Century Examining Committee: Chair: Martin Laba, Associate Professor Andrew Feenberg Senior Supervisor Professor Gary McCarron Supervisor Associate Professor Shane Gunster Supervisor Associate Professor Barry Truax Internal Examiner Professor School of Communication, Simon Fraser Universty Hans-Joachim Braun External Examiner Professor of Modern Social, Economic and Technical History Helmut-Schmidt University, Hamburg Date Defended: September 19, 2012 ii Partial Copyright License iii Abstract Taking the relationship -
Annual Report 2005-2006
CORNELL UNIVERSITY DEPARTMENT OF MATHEMATICS ANNUAL REPORT 2005–2006 The Department of Mathematics at Cornell University is known throughout the world for its distinguished faculty and stimulating mathematical atmosphere. Close to 40 tenured and tenure-track faculty represent a broad spectrum of current mathematical research, with a lively group of postdoctoral fellows and frequent research and teaching visitors. The graduate program includes over 70 graduate students from many different countries. The undergraduate program includes several math major programs, and the department offers a wide selection of courses for all types of users of mathematics. A private endowed university and the federal land-grant institution of New York State, Cornell is a member of the Ivy League and a partner of the State University of New York. There are approximately 19,500 students at Cornell’s Ithaca campus enrolled in seven undergraduate units and four graduate and professional units. Nearly 14,000 of those students are undergraduates, and most of those take at least one math course during their time at Cornell. The Mathematics Department is part of the College of Arts and Sciences, a community of 6,000 students and faculty in 50 departments and programs, encompassing the humanities, sciences, mathematics, fine arts, and social sciences. We are located in Malott Hall, in the center of the Cornell campus, atop a hill between two spectacular gorges that run down to Cayuga Lake in the beautiful Finger Lakes region of New York State. Department Chair: Prof. Kenneth Brown Director of Undergraduate Studies (DUS): Prof. Allen Hatcher Director of Graduate Studies (DGS): Prof. -
Razorcake Issue #82 As A
RIP THIS PAGE OUT WHO WE ARE... Razorcake exists because of you. Whether you contributed If you wish to donate through the mail, any content that was printed in this issue, placed an ad, or are a reader: without your involvement, this magazine would not exist. We are a please rip this page out and send it to: community that defi es geographical boundaries or easy answers. Much Razorcake/Gorsky Press, Inc. of what you will fi nd here is open to interpretation, and that’s how we PO Box 42129 like it. Los Angeles, CA 90042 In mainstream culture the bottom line is profi t. In DIY punk the NAME: bottom line is a personal decision. We operate in an economy of favors amongst ethical, life-long enthusiasts. And we’re fucking serious about it. Profi tless and proud. ADDRESS: Th ere’s nothing more laughable than the general public’s perception of punk. Endlessly misrepresented and misunderstood. Exploited and patronized. Let the squares worry about “fi tting in.” We know who we are. Within these pages you’ll fi nd unwavering beliefs rooted in a EMAIL: culture that values growth and exploration over tired predictability. Th ere is a rumbling dissonance reverberating within the inner DONATION walls of our collective skull. Th ank you for contributing to it. AMOUNT: Razorcake/Gorsky Press, Inc., a California not-for-profit corporation, is registered as a charitable organization with the State of California’s COMPUTER STUFF: Secretary of State, and has been granted official tax exempt status (section 501(c)(3) of the Internal Revenue Code) from the United razorcake.org/donate States IRS. -
I. Overview of Activities, April, 2005-March, 2006 …
MATHEMATICAL SCIENCES RESEARCH INSTITUTE ANNUAL REPORT FOR 2005-2006 I. Overview of Activities, April, 2005-March, 2006 …......……………………. 2 Innovations ………………………………………………………..... 2 Scientific Highlights …..…………………………………………… 4 MSRI Experiences ….……………………………………………… 6 II. Programs …………………………………………………………………….. 13 III. Workshops ……………………………………………………………………. 17 IV. Postdoctoral Fellows …………………………………………………………. 19 Papers by Postdoctoral Fellows …………………………………… 21 V. Mathematics Education and Awareness …...………………………………. 23 VI. Industrial Participation ...…………………………………………………… 26 VII. Future Programs …………………………………………………………….. 28 VIII. Collaborations ………………………………………………………………… 30 IX. Papers Reported by Members ………………………………………………. 35 X. Appendix - Final Reports ……………………………………………………. 45 Programs Workshops Summer Graduate Workshops MSRI Network Conferences MATHEMATICAL SCIENCES RESEARCH INSTITUTE ANNUAL REPORT FOR 2005-2006 I. Overview of Activities, April, 2005-March, 2006 This annual report covers MSRI projects and activities that have been concluded since the submission of the last report in May, 2005. This includes the Spring, 2005 semester programs, the 2005 summer graduate workshops, the Fall, 2005 programs and the January and February workshops of Spring, 2006. This report does not contain fiscal or demographic data. Those data will be submitted in the Fall, 2006 final report covering the completed fiscal 2006 year, based on audited financial reports. This report begins with a discussion of MSRI innovations undertaken this year, followed by highlights -
336737 1 En Bookfrontmatter 1..24
Universitext Universitext Series editors Sheldon Axler San Francisco State University Carles Casacuberta Universitat de Barcelona Angus MacIntyre Queen Mary University of London Kenneth Ribet University of California, Berkeley Claude Sabbah École polytechnique, CNRS, Université Paris-Saclay, Palaiseau Endre Süli University of Oxford Wojbor A. Woyczyński Case Western Reserve University Universitext is a series of textbooks that presents material from a wide variety of mathematical disciplines at master’s level and beyond. The books, often well class-tested by their author, may have an informal, personal even experimental approach to their subject matter. Some of the most successful and established books in the series have evolved through several editions, always following the evolution of teaching curricula, into very polished texts. Thus as research topics trickle down into graduate-level teaching, first textbooks written for new, cutting-edge courses may make their way into Universitext. More information about this series at http://www.springer.com/series/223 W. Frank Moore • Mark Rogers Sean Sather-Wagstaff Monomial Ideals and Their Decompositions 123 W. Frank Moore Sean Sather-Wagstaff Department of Mathematics School of Mathematical and Statistical Wake Forest University Sciences Winston-Salem, NC, USA Clemson University Clemson, SC, USA Mark Rogers Department of Mathematics Missouri State University Springfield, MO, USA ISSN 0172-5939 ISSN 2191-6675 (electronic) Universitext ISBN 978-3-319-96874-2 ISBN 978-3-319-96876-6 (eBook) https://doi.org/10.1007/978-3-319-96876-6 Library of Congress Control Number: 2018948828 Mathematics Subject Classification (2010): 13-01, 05E40, 13-04, 13F20, 13F55 © Springer Nature Switzerland AG 2018 This work is subject to copyright. -
Strength in Numbers: the Rising of Academic Statistics Departments In
Agresti · Meng Agresti Eds. Alan Agresti · Xiao-Li Meng Editors Strength in Numbers: The Rising of Academic Statistics DepartmentsStatistics in the U.S. Rising of Academic The in Numbers: Strength Statistics Departments in the U.S. Strength in Numbers: The Rising of Academic Statistics Departments in the U.S. Alan Agresti • Xiao-Li Meng Editors Strength in Numbers: The Rising of Academic Statistics Departments in the U.S. 123 Editors Alan Agresti Xiao-Li Meng Department of Statistics Department of Statistics University of Florida Harvard University Gainesville, FL Cambridge, MA USA USA ISBN 978-1-4614-3648-5 ISBN 978-1-4614-3649-2 (eBook) DOI 10.1007/978-1-4614-3649-2 Springer New York Heidelberg Dordrecht London Library of Congress Control Number: 2012942702 Ó Springer Science+Business Media New York 2013 This work is subject to copyright. All rights are reserved by the Publisher, whether the whole or part of the material is concerned, specifically the rights of translation, reprinting, reuse of illustrations, recitation, broadcasting, reproduction on microfilms or in any other physical way, and transmission or information storage and retrieval, electronic adaptation, computer software, or by similar or dissimilar methodology now known or hereafter developed. Exempted from this legal reservation are brief excerpts in connection with reviews or scholarly analysis or material supplied specifically for the purpose of being entered and executed on a computer system, for exclusive use by the purchaser of the work. Duplication of this publication or parts thereof is permitted only under the provisions of the Copyright Law of the Publisher’s location, in its current version, and permission for use must always be obtained from Springer. -
Prospects in Topology
Annals of Mathematics Studies Number 138 Prospects in Topology PROCEEDINGS OF A CONFERENCE IN HONOR OF WILLIAM BROWDER edited by Frank Quinn PRINCETON UNIVERSITY PRESS PRINCETON, NEW JERSEY 1995 Copyright © 1995 by Princeton University Press ALL RIGHTS RESERVED The Annals of Mathematics Studies are edited by Luis A. Caffarelli, John N. Mather, and Elias M. Stein Princeton University Press books are printed on acid-free paper and meet the guidelines for permanence and durability of the Committee on Production Guidelines for Book Longevity of the Council on Library Resources Printed in the United States of America by Princeton Academic Press 10 987654321 Library of Congress Cataloging-in-Publication Data Prospects in topology : proceedings of a conference in honor of W illiam Browder / Edited by Frank Quinn. p. cm. — (Annals of mathematics studies ; no. 138) Conference held Mar. 1994, at Princeton University. Includes bibliographical references. ISB N 0-691-02729-3 (alk. paper). — ISBN 0-691-02728-5 (pbk. : alk. paper) 1. Topology— Congresses. I. Browder, William. II. Quinn, F. (Frank), 1946- . III. Series. QA611.A1P76 1996 514— dc20 95-25751 The publisher would like to acknowledge the editor of this volume for providing the camera-ready copy from which this book was printed PROSPECTS IN TOPOLOGY F r a n k Q u in n , E d it o r Proceedings of a conference in honor of William Browder Princeton, March 1994 Contents Foreword..........................................................................................................vii Program of the conference ................................................................................ix Mathematical descendants of William Browder...............................................xi A. Adem and R. J. Milgram, The mod 2 cohomology rings of rank 3 simple groups are Cohen-Macaulay........................................................................3 A. -
Iasthe Institute Letter
S11-03191_SpringNL.qxp 4/13/11 7:52 AM Page 1 The Institute Letter InstituteIAS for Advanced Study Spring 2011 DNA, History, and Archaeology “Spontaneous Revolution” in Tunisia BY NICOLA DI COSMO Yearnings for Freedom, Justice, and Dignity istorians today can hardly BY MOHAMED NACHI Hanswer the question: when does history begin? Tra- he Tunisian revolution ditional boundaries between Tof 2011 (al-thawra al- history, protohistory, and pre- tunisiya) was the result of a history have been blurred if series of protests and insur- not completely erased by the rectional demonstrations, rise of concepts such as “Big which started in December History” and “macrohistory.” If 2010 and reached culmi- even the Big Bang is history, nation on January 14, 2011, connected to human evolu- with the flight of Zine el- tion and social development Abidine Ben Ali, the dic- REUTERS/ZOHRA BENSEMRA through a chain of geological, tator who had held power Protests in Tunisia culminated when Zine el-Abidine Ben Ali, biological, and ecological for twenty-three years. It did who had ruled for twenty-three years, fled on January 14, 2011. THE NEW YORKER COLLECTION FROM CARTOONBANK.COM. ALL RIGHTS RESERVED. events, then the realm of his- not occur in a manner com- tory, while remaining firmly anthropocentric, becomes all-embracing. parable to other revolutions. The army, for instance, did not intervene, nor were there An expanding historical horizon that, from antiquity to recent times, attempts to actions of an organized rebellious faction. The demonstrations were peaceful, although include places far beyond the sights of literate civilizations and traditional caesuras the police used live ammunition, bringing the death toll to more than one hundred. -
Richard Schoen – Mathematics
Rolf Schock Prizes 2017 Photo: Private Photo: Richard Schoen Richard Schoen – Mathematics The Rolf Schock Prize in Mathematics 2017 is awarded to Richard Schoen, University of California, Irvine and Stanford University, USA, “for groundbreaking work in differential geometry and geometric analysis including the proof of the Yamabe conjecture, the positive mass conjecture, and the differentiable sphere theorem”. Richard Schoen holds professorships at University of California, Irvine and Stanford University, and is one of three vice-presidents of the American Mathematical Society. Schoen works in the field of geometric analysis. He is in fact together with Shing-Tung Yau one of the founders of the subject. Geometric analysis can be described as the study of geometry using non-linear partial differential equations. The developments in and around this field has transformed large parts of mathematics in striking ways. Examples include, gauge theory in 4-manifold topology, Floer homology and Gromov-Witten theory, and Ricci-and mean curvature flows. From the very beginning Schoen has produced very strong results in the area. His work is characterized by powerful technical strength and a clear vision of geometric relevance, as demonstrated by him being involved in the early stages of areas that later witnessed breakthroughs. Examples are his work with Uhlenbeck related to gauge theory and his work with Simon and Yau, and with Yau on estimates for minimal surfaces. Schoen has also established a number of well-known and classical results including the following: • The positive mass conjecture in general relativity: the ADM mass, which measures the deviation of the metric tensor from the imposed flat metric at infinity is non-negative. -
Interview with Andrei Okounkov “I Try Hard to Learn to See the World The
Interview with Andrei Okounkov “I try hard to learn to see the world the way physicists do” Born in Moscow in 1969, he obtained his doctorate in his native city. He is currently professor of Representation Theory at Princeton University (New Jersey). His work has led to applications in a variety of fields in both mathematics and physics. Thanks to this versatility, Okounkov was chosen as a researcher for the Sloan (2000) and Packard (2001) Foundations, and in 2004 he was awarded the prestigious European Mathematical Society Prize. This might be a very standard question, but making it is mandatory for us: How do you feel, being the winner of a Fields Medal? How were you told and what did you do at that moment? Out of a whole spectrum of thoughts that I had in the time since receiving the phone call from the President of the IMU, two are especially recurrent. First, this is a great honour and it means a great responsibility. At times, I feel overwhelmed by both. Second, I can't wait to share this recognition with my friends and collaborators. Mathematics is both a personal and collective endeavour: while ideas are born in individual heads, the exchange of ideas is just as important for progress. I was very fortunate to work with many brilliant mathematician who also became my close personal friends. This is our joint success. Your work, as far as I understand, connects several areas of mathematics. Why is this important? When this connections arise, are they a surprise, or you suspect them somehow? Any mathematical proof should involve a new ingredient, something which was not already present in the statement of the problem. -
On the Strong Density Conjecture for Integral Apollonian Circle Packings
ON THE STRONG DENSITY CONJECTURE FOR INTEGRAL APOLLONIAN CIRCLE PACKINGS JEAN BOURGAIN AND ALEX KONTOROVICH Abstract. We prove that a set of density one satisfies the Strong Density Conjecture for Apollonian Circle Packings. That is, for a fixed integral, primitive Apollonian gasket, almost every (in the sense of density) sufficiently large, admissible (passing local ob- structions) integer is the curvature of some circle in the packing. Contents 1. Introduction2 2. Preliminaries I: The Apollonian Group and Its Subgroups5 3. Preliminaries II: Automorphic Forms and Representations 12 4. Setup and Outline of the Proof 16 5. Some Lemmata 22 6. Major Arcs 35 7. Minor Arcs I: Case q < Q0 38 8. Minor Arcs II: Case Q0 ≤ Q < X 41 9. Minor Arcs III: Case X ≤ Q < M 45 References 50 arXiv:1205.4416v1 [math.NT] 20 May 2012 Date: May 22, 2012. Bourgain is partially supported by NSF grant DMS-0808042. Kontorovich is partially supported by NSF grants DMS-1209373, DMS-1064214 and DMS-1001252. 1 2 JEAN BOURGAIN AND ALEX KONTOROVICH 1333 976 1584 1108 516 1440864 1077 1260 909 616 381 1621 436 1669 1581 772 1872 1261 204 1365 1212 1876 1741 669 156 253 1756 1624 376 1221 1384 1540 877 1317 525 876 1861 1861 700 1836 541 1357 901 589 85 1128 1144 1381 1660 1036 360 1629 1189 844 7961501 1216 309 468 189 877 1477 1624 661 1416 1732 621 1141 1285 1749 1821 1528 1261 1876 1020 1245 40 805 744 1509 781 1429 616 373 885 453 76 1861 1173 1492 912 1356 469 285 1597 1693 6161069 724 1804 1644 1308 1357 1341 316 1333 1384 861 996 460 1101 10001725 469 1284 181 1308 -
Wei Zhang – Positivity of L-Functions and “Completion of the Square”
Riemann hypothesis Positivity of L-functions Completion of square Positivity on surfaces Positivity of L-functions and “Completion of square" Wei Zhang Massachusetts Institute of Technology Bristol, June 4th, 2018 1 Riemann hypothesis Positivity of L-functions Completion of square Positivity on surfaces Outline 1 Riemann hypothesis 2 Positivity of L-functions 3 Completion of square 4 Positivity on surfaces 2 Riemann hypothesis Positivity of L-functions Completion of square Positivity on surfaces Riemann Hypothesis (RH) Riemann zeta function 1 X 1 1 1 ζ(s) = = 1 + + + ··· ns 2s 3s n=1 Y 1 = ; s 2 ; Re(s) > 1 1 − p−s C p; primes Analytic continuation and Functional equation −s=2 Λ(s) := π Γ(s=2)ζ(s) = Λ(1 − s); s 2 C Conjecture The non-trivial zeros of the Riemann zeta function ζ(s) lie on the line 1 Re(s) = : 3 2 Riemann hypothesis Positivity of L-functions Completion of square Positivity on surfaces Riemann Hypothesis (RH) Riemann zeta function 1 X 1 1 1 ζ(s) = = 1 + + + ··· ns 2s 3s n=1 Y 1 = ; s 2 ; Re(s) > 1 1 − p−s C p; primes Analytic continuation and Functional equation −s=2 Λ(s) := π Γ(s=2)ζ(s) = Λ(1 − s); s 2 C Conjecture The non-trivial zeros of the Riemann zeta function ζ(s) lie on the line 1 Re(s) = : 3 2 Riemann hypothesis Positivity of L-functions Completion of square Positivity on surfaces Equivalent statements of RH Let π(X) = #fprimes numbers p ≤ Xg: Then Z X dt 1=2+ RH () π(X) − = O(X ): 2 log t Let X θ(X) = log p: p<X Then RH () jθ(X) − Xj = O(X 1=2+): 4 Riemann hypothesis Positivity of L-functions Completion of square